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Project Summary

Difficulty  7  –  9 
Time required Average (about one week)
Prerequisites None
Material Availability Readily available
Cost Very Low (under $20)
Safety No issues


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Abstract

The sun sometimes releases huge bursts of electrified gases into space. These bursts are called coronal mass ejections (or CMEs). When CMEs are directed towards Earth they can generate auroras, the spectacular atmospheric displays also known as "northern lights" (photo by Chris VenHaus, 2001). In this project you'll use images from the SOHO satellite to measure how fast CMEs move.

Objective

The goal of this project is to use image data from the Solar & Heliospheric Observatory Satellite (SOHO) to measure the motion of a coronal mass ejection.

Introduction

Before You Start: The sun has periods of increased, solar maximum, and decreased, solar minimum, sunspot activity. This 11-year cycle has effects on many types of space weather. Before starting this experiment you should read a bit about the sunspot cycle and determine where we currently are in the cycle. During a solar minimum you may need to rely on historical data (which we tell you how to obtain in the Experimental Procedure) to complete this project.


You know that the sun is the ultimate source of energy for most life on earth. Sunlight warms the atmosphere and supplies the energy that plants use to grow. Did you also know that the sun sometimes releases huge bursts of electrified gases into space? These bursts are called coronal mass ejections (or CMEs). When CMEs are directed towards Earth they can generate auroras, the spectacular atmospheric displays also known as "northern lights" (see Figure 1, below).

layers of the sun
Figure 1. An example of an aurora photographed in northern Wisconsin, November 20, 2001 by Chris VenHaus (used with permission, Copyright Chris VenHaus, 2001).

CMEs can not only put on a spectacular light show, they can also wreak havoc with earth-orbiting satellites and sometimes even ground-based electrical systems. To understand how they can cause such widespread damage, here are some basic facts of solar physics from a NASA press release to help put things in perspective (NASA, 2003).

"At over 1.4 million kilometers (869,919 miles) wide, the Sun contains 99.86 percent of the mass of the entire solar system: well over a million Earths could fit inside its bulk. The total energy radiated by the Sun averages 383 billion trillion kilowatts, the equivalent of the energy generated by 100 billion tons of TNT exploding each and every second.

But the energy released by the Sun is not always constant. Close inspection of the Sun's surface reveals a turbulent tangle of magnetic fields and boiling arc-shaped clouds of hot plasma dappled by dark, roving sunspots.

Once in a while--exactly when scientists still cannot predict--an event occurs on the surface of the Sun that releases a tremendous amount of energy in the form of a solar flare or a coronal mass ejection, an explosive burst of very hot, electrified gases with a mass that can surpass that of Mount Everest." (NASA, 2003)

To understand where CMEs originate, you should do background research on the structure of the sun. The layers of the sun are illustrated in Figure 2, below (ESA & NASA, 2007a).

layers of the sun
Figure 2. The layers of the sun (ESA & NASA, 2007a).

CMEs were discovered in the early 1970's, although their existence had been suspected for a long time before that (Howard, 2006). The Solar and Heliospheric Observatory (SOHO) satellite, a project of international cooperation between ESA and NASA, has been observing the sun in unprecedented detail since its launch in 1995.

One of the instrument sets aboard SOHO is the Large Angle and Spectrometric Coronagraph (LASCO). "A coronagraph is a telescope that is designed to block light coming from the solar disk, in order to see the extremely faint emission from the region around the sun, called the corona." (LASCO, date unknown). The LASCO instrument is actually three separate coronagraphs (called C1, C2, and C3). Each of the coronagraphs has a different field of view, ranging from 3 to 30 solar radii (one solar radius is about 700,000 km, or 420,000 miles).

In this project, you will use data from the C2 and/or C3 coronagraphs to measure the motion of CMEs as they leave the sun.

Terms, Concepts and Questions to Start Background Research

To do this project, you should do research that enables you to understand the following terms and concepts:

Questions

Bibliography

Materials and Equipment

To do this experiment you will need the following materials and equipment:

Experimental Procedure

  1. Below is a series of five images taken from one of the coronagraphs on LASCO. In each of the images, the white circle shows the size and location of the Sun. The black disk is the occulting disk blocking out the disk of the Sun and the inner corona. The tick marks along the bottom of the image mark off units of the Sun's diameter. To the right of the disk we can see a CME erupting from the Sun.

    CME image 1 of 5

    CME image 2 of 5

    CME image 3 of 5

    CME image 4 of 5

    CME image 5 of 5

  2. Select a feature that you can see in all five images, for instance the outermost extent of the bright structure or the inner edge of the dark loop shape. Measure the position of your selected feature in each image.
  3. Measurements on the screen or on a printout can be converted to kilometers using the simple ratio:

    d_screen/d_actual = s_screen/s_actual, where d is the diameter of the sun, and s is the position of the feature.

    The diameter of the sun = 1.4 × 106 km (1.4 million km).
  4. From the position and time data, you can calculate the average velocity of the feature. Velocity tells you how fast the feature is moving, and is defined as the rate of change of position. The average velocity, v, between successive time points can be calculated using the following equation:

    v = (s_2 -s_1)/(t_2 - t_1), where s_2 is the position of the feature at time t_2, and s_1 is the position of the feature at time t_1.

  5. From the velocity and time data, you can calculate the average acceleration of the feature. The acceleration tells you how quickly the velocity of the feature is changing over time. The average acceleration between successive time points can be calculated using the following equation:

    a = (v_2 -v_1)/(t_2 - t_1), where v_2 is the velocity of the feature at time t_2, and v_1 is the velocity of the feature at time t_1.

  6. For each feature that you measure, record your results in a data table like the following one:
    Universal Time Time Interval
    (t2 − t1)
    Screen Position
    (sscreen, cm)
    Actual Position
    (sactual, km)
    Average Velocity Average Acceleration
    08:05
    08:36
    09:27
    10:25
    11:23
  7. Select another feature, measure its position in all of the images, and calculate its velocity and acceleration.
    1. Are the velocity and acceleration the same or different from those for the first feature you selected?
    2. Which velocity and acceleration measurements are "right"?
    3. Scientists often look at a number of points in different parts of the CME to get an overall idea of what is happening.
  8. Repeat the measurements on image sequences from other CMEs. An online catalog of CME movies is available (Yashiro, S., and N. Gopalswamy, 2006). The following brief instructions describe how to obtain and use images from the catalog.
    1. Click on a month from the table (see screenshot, below).

      SOHO LASCO CME Catalog screenshot

    2. Scroll through the table of CMEs for the month you chose. Pick a CME that you would like to study further. Click on the 'C3' link in the right-most column.

      SOHO LASCO CME Catalog data table screenshot

      This will load an MPEG movie in your browser. You'll need to have an MPEG plug-in such as QuickTime or Windows Media Player configured for your browser.
    3. Here is a link to the movie we used for the remaining still images in the project: http://lasco-www.nrl.navy.mil/daily_mpg/2002_12/021201_c3.mpg (from December 12, 2002, starting at 00:18, ending at 23:42).
    4. Play the movie, and identify when the CME occurs. (Note that in some cases there may be multiple CMEs in a single movie.)
    5. Use the controls of your MPEG player to step through the movie frame-by-frame.
    6. Save a sequence of 5–10 images that show the evolution of a CME. (To save a single frame, right-click on the image and select 'Save image as...'.) Use these images to make measurements of feature positions, and then calculate the average velocity and average acceleration.
    7. Note that these images will not have tick marks at the bottom. However, they do still have the diameter of the sun marked (center white ring), which you can use to scale your measurements as before.
    8. Here is a sample set of seven images from the above-referenced MPEG movie:

      SOHO LASCO CME image 1 of 7

      SOHO LASCO CME image 2 of 7

      SOHO LASCO CME image 3 of 7

      SOHO LASCO CME image 4 of 7

      SOHO LASCO CME image 5 of 7

      SOHO LASCO CME image 6 of 7

      SOHO LASCO CME image 7 of 7

  9. Here are some questions to think about when writing up your project. These are important questions in CME research, so you may not be able to answer all (or any) of them, but they are interesting questions to consider!
    1. Sometimes it can be tough to trace a particular feature. How much error do you think this introduces into your calculations?
    2. How does the size of the CME change with time?
    3. What kind of forces do you think might be acting on the CME? How would these account for your data?

Variations

Credits

Edited by Andrew Olson, Ph.D., Science Buddies

Sources

This project is based on:


Last edit date: 2007-02-13 23:00:00


Career Focus

If you like this project, you might enjoy exploring careers in Astronomy.

Astronomer
Astronomers think big! They want to understand the entire universe—the nature of the Sun, Moon, planets, stars, galaxies, and everything in between. An astronomer's work can be pure science—gathering and analyzing data from instruments and creating theories about the nature of cosmic objects—or the work can be applied to practical problems in space flight and navigation, or satellite communications.
 



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